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Recent results in large-N lattice gauge theories
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Generalizations of QCD in which the number of colors N is taken to infinity are characterized by profound mathematical properties, with far-reaching implications for fundamental problems and for phenomenological issues alike. In this contribution, after a brief introduction to the theoretical motivation for studying the large-N limit, the role of lattice computations in large-N gauge theories is discussed, and a selection of interesting results obtained in recent years is highlighted. Finally, some promising research directions for future studies are pointed out.
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Effective String Theory of three-dimensional SU(N) gauge theories beyond the Nambu--Got\=o approximation
The authors extract the first two beyond-Nambu-Goto effective string coefficients k4 and k5 for SU(3), SU(6), and improved values for SU(2) from high-precision lattice data near deconfinement, finding agreement with S...
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